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A High Froude Number Time-Domain Strip Theory for Ship Motion Predictions in Irregular Waves

机译:不规则波在船舶运动预测中的高弗劳德数时间域条理论

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The prediction of ship motion characteristics early in the design stage in realistic sea conditions are of vital importance for the ship designer. Strip theories are commonly used for this purpose as they are fast and inexpensive. In this paper, an existing two-dimensional time-domain strip theory optimised for multi-hull vessels travelling at high Froude numbers is extended to predict motions in an irregular seaway. The encountered wave environment is represented by the superposition of regular sinusoidal waves. A method for decomposing idealised sea spectra into component regular waves of varying frequencies and constant amplitudes is presented. Ship motion predictions in irregular waves are then verified by conducting a spectral analysis on the motions and wave environment and comparing with motion predictions in regular waves. A method of ensemble averaging of spectra over a series of runs is adopted to reduce spectral variance. The extended seakeeping method is then validated by comparing predicted motions of a large high-speed catamaran in irregular seas with scale model results from towing tank experiments.
机译:在现实海洋状况的设计阶段早期对船舶运动特性的预测对船舶设计师至关重要。剥离理论通常用于此目的,因为它们是快速且廉价的。在本文中,延长了在高FRoude号码中行进的多船体船舶优化的现有二维时域条带理论,以预测不规则的海道中的运动。遇到的波浪环境由常规正弦波的叠加来表示。提出了一种将理想化的海谱分解成分量常规波和恒定幅度的分解成分常规波的方法。然后通过对运动和波浪环境进行光谱分析并与常规波中的运动预测进行比较来验证不规则波中的船舶运动预测。采用通过一系列运行的谱的集合平均方法来减少光谱方差。然后通过比较不规则海洋中的大型高速双稗的预测动作,通过牵引坦克实验来验证扩展的海守方法。

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